The result of \( 677^{595} \mod 1079 \) is 53.

Would you like more details on the method used? Here are some related questions to consider:

1. What is modular exponentiation, and how is it calculated efficiently?
2. How does the pow function in Python compute large powers modulo a number?
3. Can this method be used for encryption in RSA cryptography?
4. What are other practical applications of modular arithmetic?
5. How does Fermat's Little Theorem relate to modular exponentiation?

**Tip:** Modular exponentiation is widely used in cryptography because it allows for efficient computation with very large numbers.

Learn how to calculate 677^595 mod 1079 using modular exponentiation, a key concept in number theory and cryptography. Understand the efficient method behind this calculation and its relation to Fermat's Little Theorem. Suitable for undergraduate-level students.

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